%% This BibTeX bibliography file was created using BibDesk.
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%% Created for Vijayakumar, Ganesh at 2017-04-29 00:49:29 -0600 


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@article{Sorensen:2002,
	Annote = {10.1115/1.1471361},
	Author = {S{\o}rensen, Jens N{\o}rk{\ae}r and Shen, Wen Zhong},
	Date = {2002/05/28},
	Date-Added = {2017-04-29 06:49:09 +0000},
	Date-Modified = {2017-04-29 06:49:20 +0000},
	Isbn = {0098-2202},
	Journal = {Journal of Fluids Engineering},
	M3 = {doi: 10.1115/1.1471361},
	Month = {05},
	N2 = {An aerodynamical model for studying three-dimensional flow fields about wind turbine rotors is presented. The developed algorithm combines a three-dimensional Navier-Stokes solver with a so-called actuator line technique in which the loading is distributed along lines representing the blade forces. The loading is determined iteratively using a blade-element approach and tabulated airfoil data. Computations are carried out for a 500 kW Nordtank wind turbine equipped with three LM19.1 blades. The computed power production is found to be in good agreement with measurements. The computations give detailed information about basic features of wind turbine wakes, including distributions of interference factors and vortex structures. The model serves in particular to analyze and verify the validity of the basic assumptions employed in the simple engineering models.},
	Number = {2},
	Pages = {393--399},
	Publisher = {ASME},
	Title = {Numerical Modeling of Wind Turbine Wakes},
	Ty = {JOUR},
	Url = {http://dx.doi.org/10.1115/1.1471361},
	Volume = {124},
	Year = {2002},
	Bdsk-Url-1 = {http://dx.doi.org/10.1115/1.1471361}}

@article{Baliga:1980,
	Abstract = { A general numerical method for convection-diffusion problems is presented. The method is formulated for two-dimensional problems, but its key Ideas can be extended to three-dimensional problems. The calculation domain is first divided into three-node triangular elements, and then polygonal control volumes are constructed by joining the centroids of the elements to the midpoints of the corresponding sides. In each element, the dependent variable is interpolated exponentially in the direction of the element-average velocity vector and linearly in the direction normal to it. These interpolation functions respond to an element Peclet number and become linear when it approaches zero. The discretization equations are obtained by deriving algebraic approximations to integral conservation equations applied to the polygonal control volumes. The proposed method has the conservative property, can handle problems in the whole range of Peclet numbers, and avoids the false-diffusion difficulties that commonly afflict other methods. It has been successfully applied to a number of test problems. },
	Author = {B. R. Baliga and S. V. Patankar},
	Date-Added = {2016-09-07 14:30:16 +0000},
	Date-Modified = {2016-09-07 14:31:31 +0000},
	Doi = {10.1080/01495728008961767},
	Eprint = {http://dx.doi.org/10.1080/01495728008961767},
	Journal = {Numerical Heat Transfer},
	Number = {4},
	Pages = {393-409},
	Title = {A new finite-element formulation for convection-diffusion problems},
	Url = {http://dx.doi.org/10.1080/01495728008961767},
	Volume = {3},
	Year = {1980},
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	Bdsk-Url-1 = {http://dx.doi.org/10.1080/01495728008961767}}

@article{Baliga:1980a,
	Abstract = { Abstract The formulation of a general numerical method for two-dimensional incompressible flow and heat transfer in irregular-shaped domains is presented. The calculation domain is first divided into six-node macroelements. Then each macroelement is divided into four three-node triangular subelements. Polygonal control volumes are associated with the nodes of these elements. All dependent variables other than pressure are stored at the nodes of the subelements, and they are interpolated by functions that respond appropriately to an element Peclet number and the direction of an element-averaged velocity vector. The pressure is stored only at the vertices of the macroelements and is interpolated linearly in these elements. The discretization equations are obtained by deriving algebraic approximations to integral conservation equations applied to the polygonal control volumes. An iterative procedure akin to SIMPLER is used to solve the discretization equations. },
	Author = {B. R. Baliga and S. V. Patankar},
	Date-Added = {2016-09-07 14:28:50 +0000},
	Date-Modified = {2016-09-07 14:31:25 +0000},
	Doi = {10.1080/01495728308963086},
	Eprint = {http://dx.doi.org/10.1080/01495728308963086},
	Journal = {Numerical Heat Transfer},
	Number = {3},
	Pages = {245-261},
	Title = {A control volume finite-element method for two-dimensional fluid flow and heat transfer},
	Url = {http://dx.doi.org/10.1080/01495728308963086},
	Volume = {6},
	Year = {1983},
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	Bdsk-Url-1 = {http://dx.doi.org/10.1080/01495728308963086}}

@inproceedings{Domino:2014,
	Author = {Domino, S.},
	Booktitle = {Center for Turbulence Research Summer Proceedings},
	Title = {A comparison between low order and higher order low Mach discretization approaches},
	Year = {2014},
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@inproceedings{Domino:2014b,
	Author = {Domino, S.},
	Publisher = {Presentation at the Center for Turbuelnce Research 2014 Summer Program, Palo Alto, California, July 6 - August 4},
	Title = {Error Transport Equation (ETE) approaches for low Mach Large eddy simulations},
	Year = {2014}}

@article{Lin:2015,
	Author = {Lin, P. and Bettencourt, M. and Domino, S. and Fisher, T. and Hoemann, M. and Hu, J. and Phipps, E. and Prokopenko, A. and Rajamanickam, S. and Siefert, C. and Kennon, S.},
	Doi = {10.1142/S0129626414420055},
	Journal = {Parallel Processing Letters},
	Number = {4},
	Title = {Towards extreme-scale simulations for low {M}ach fluids with second generation {T}rilinos},
	Volume = {24},
	Year = {2015},
	Bdsk-Url-1 = {http://dx.doi.org/10.1142/S0129626414420055}}

@inproceedings{Domino:2006,
	Author = {Domino, S.},
	Booktitle = {Center for Turbulence Research Summer Proceedings},
	Title = {Towards verification of formal time accuracy for a family of approximate projection methods using the method of manufactured solutions},
	Year = {2006},
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@inproceedings{Domino:2008,
	Author = {Domino, S.},
	Booktitle = {Center for Turbulence Research Summer Proceedings},
	Title = {A comparison of various equal-order interpolation methodologies using the method of manufactured solutions},
	Year = {2008},
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@inproceedings{Domino:2010,
	Author = {Domino, S.},
	Booktitle = {Center for Turbulence Research Summer Proceedings},
	Title = {Towards verification of sliding mesh algorithms for complex applications using MMS},
	Year = {2010},
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	Date-Modified = {2016-09-07 14:37:32 +0000},
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@article{Schneider:1987a,
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	Title = {Control volume finite element method for heat transfer and fluid flow using colocated variables - 2. Application and Validation},
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	Bdsk-File-1 = {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}}

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@techreport{FuegoTheoryManual:2016,
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